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The dynamic models of geomorphological systems : the qualitative theory of dynamic systems application
Trofimov, A. M., Moskovkin, V. M.
on the qualitative theory of dynamic systems. The following models are discussed: first, dynamic models of shore
On Mathematical Modeling of the Dynamics of Multilink Systems and Exoskeletons
Borisov A.V., Kaspirovich I.E., Mukharlyamov R.G.
on modeling the dynamics of systems of rigid bodies and exoskeletons are presented. Various approaches
Determination of constraint stabilization parameters with multiple roots of characteristic equation
Kaspirovich I.E., Askarova K.Z., Mukharlyamov R.G.
During a numerical integration of motion equations of a constrained mechanical system effect
Design of model predictive control for constrained Markov jump linear systems with multiplicative noises and online portfolio selection
Dombrovskii, Vladimir V., Pashinskaya, Tatiana
In this paper, we consider model predictive control for a class of constrained discrete-time Markov
Optimal control of a perturbed sweeping process via discrete approximations
Cao T.H., Mordukhovich B.S.
. This problem can be reduced to dynamic optimization of a state-constrained unbounded differential inclusion
Iterative Method for Solving Parabolic Linear-Quadratic Optimal Control Problem with Constraints on the Time Derivative of the State
Lapin A., Romanenko A.
system governed by parabolic equation with distributed in right-hand side control and control in Neumann
Solution of elliptic optimal control problem with pointwise and non-local state constraints
Lapin A., Zalyalov D.
© 2017, Allerton Press, Inc.We study an optimal control problem of a system governed by a linear
DYNAMICS CONTROL OF SYSTEMS WITH POSITIONAL CONSTRAINTS
Mukharlyamov R.G.
DYNAMICS CONTROL OF SYSTEMS WITH POSITIONAL CONSTRAINTS
Stabilization of Optimal Trajectories of Dynamical Systems
Kaspirovich I.E., Mukharlyamov R.G.
The conditions of stability and stabilization of invariant sets of a dynamical system corresponding
The dynamic models of geomorphological systems (the qualitative theory of dynamic systems' application).
Trofimov A., Moskovkin V.
The following models are discussed: first, dynamic models of shore slope systems - a model

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